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A Type-Based Termination Criterion for Dependently-Typed Higher-Order Rewrite Systems (2004)  (Make Corrections)  (4 citations)
Frederic Blanqui



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Abstract: Several authors devised type-based termination criteria for ML-like languages (polymorphic #-calculi with inductive types and case analysis), that allows non-structural recursive calls. We extend these works to general rewriting and dependent types, hence providing a powerful termination criterion for the combination of rewriting and #-reduction in the Calculus of Constructions. 1 (Update)

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Practical Inference for Typed-Based Termination in a.. - Barthe, Gregoire..   (Correct)
Decidability of Type-checking in the Calculus of Algebraic.. - Blanqui (2005)   (Correct)
Termination Checking with Types - Abel (1999)   (Correct)

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3.7:   A Type-Based Termination Criterion for Dependently-Typed.. - Blanqui (2004)   (Correct)
1.5:   Definitions by rewriting in the Calculus of Constructions - Blanqui (2003)   (Correct)
0.8:   Inductive Types in the Calculus of Algebraic Constructions - Blanqui (2003)   (Correct)

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BibTeX entry:   (Update)

F. Blanqui. A type-based termination criterion for dependently-typed higher-order rewrite systems. In 15th International Conference on Rewriting Techniques and Applications (RTA 04), June 3 - 5, 2004. http://citeseer.ist.psu.edu/article/blanqui04typebased.html   More

@misc{ blanqui04typebased,
  author = "F. Blanqui",
  title = "A type-based termination criterion for dependently-typed higher-order rewrite
    systems",
  text = "F. Blanqui. A type-based termination criterion for dependently-typed higher-order
    rewrite systems. In 15th International Conference on Rewriting Techniques
    and Applications (RTA 04), June 3 - 5, 2004.",
  year = "2004",
  url = "citeseer.ist.psu.edu/article/blanqui04typebased.html" }
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Documents on the same site (http://www.loria.fr/~blanqui/papers.html):   More
An Isabelle formalization of protocol-independent secrecy with an .. - Blanqui (2002)   (Correct)
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